Re: [Harp-L] Bending from both sides of the mouth



There is a problem of physics that has to be overcome. All the ones you mention the 3 and 6 and the 2 and 5 are two different notes. The 5 can barely bend at all, so it's probably the easiest. You are essentially bending the 2, while the 5 bends very little at all. I wonder if you can bend the 2 down to F (on a C). That would be cool.
When you are bending down the 1-4, there are four reeds involved, the draw reeds initially, then the blow reeds engage as you draw bend. Each of the lower reeds has a corresponding reed exactly one octave above. That's the same for both blow and draw sets.
When you bend that 1-4 draw at the same time, there is a problem. The 1 and 4 bend differently. The 1, I think will bend the most - this leads to a difference in pitch and they will start beating. I would imagine that's why you wouldn't see Howard doing it. I've had them to the point of beating, just experimenting around. I don't know if there is a limit to what can be done, I never really tried to make it happen as a technique. I think if you had bent them down to beating, you would have mentioned that, so I guess you haven't bent that far, but once you do, that's what you'll have. 

 
David Payne
www.elkriverharmonicas.com


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________________________________
 From: martin oldsberg <martinoldsberg@xxxxxxxxx>
To: "harp-l@xxxxxxxxxx" <harp-l@xxxxxxxxxx> 
Sent: Friday, November 2, 2012 7:59 PM
Subject: [Harp-L] Bending from both sides of the mouth
 
Bending down hole 2D while holding the interval at 5D is not very hard, even for a "tongue challenged" guy as myself. ( I avoid TB (to much spit) and thus can´t do those chucka-chucka slaps that are so very popular ... and just a tad tedious, if I may say so, but that´s probably just the sour grapes talking.) 
  I can also bend down to a fair approximation of the 3DD-6D octave, even if that one sounds too shaky to take outside.
  What I can´t do is bending 1D and 4D down simultaneously, no matter how hard I try. 
  Any pointers for how to do this -- is it possible? (Of course it is, H Levy can probably do it.)
 
Cheers,
Martin


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